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The limiting behavior for a number of high and low frequency cases is derived.
The one-sided Green's function for deterministic and stochastic cases is derived in closed analytical form.
Furthermore, a special case of a circumferentially actuatable foldable linkage (which is different from the previously known cases) is derived from the theory.
Influences of unmodelled high-frequency dynamics and structural parameter variations on controllability are discussed, and the relationship between the indices for the nominal and uncertain cases is derived.
A thin liquid film model, which is applicable to both cases, is derived to examine the Marangoni effect on the spatial-temporal dynamics.
As an example, theoretical discrete PD for both QPSK and 16-QAM cases is derived.
Similar(51)
Several limiting cases are derived.
Kinetic equations for the two cases are derived and discussed.
Actual expansions of complex solutions for mode I cases are derived using classical complex analysis techniques.
Examples depict the numerical responses to all the cases being derived.
Stability conditions in both the continuous-time and the discrete-time cases are derived, which ensure global exponential stability to the origin for the error dynamics.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com